Numerical mathematical analysis Ed 6

By:

James B Scarborough

Material type: Text

TextLanguage: English Publication details: New Delhi CBS Publishers and Distributors Pvt Ltd 2024Edition: 6Description: xxi,600p PB 21.5x14cmISBN:

9788120417595

Subject(s):

DDC classification:

518 SCAN

Summary: Numerical Mathmatical Analysis The book's object to set forth in a systematic manner and as clearly as possible the most important principles, methods and processes used for obtaining numerical results and also methods and means for estimating the accuracy of such results. The treatment of all topics has been made as elementary as was consistent with soundness and in some instances with detailed explanation as the book is meant to be understood with a minimum of effort on the part of the reader. In this edition, the enlargement is made by the addition of Trapezoidal Rule, an additional method for finding the roots of numerical equations, and formulae and computing schedules for the numerical solution of simultaneous differential equations of the second order by the Runge-Kutta method.

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Holdings
Item type	Current library	Collection	Call number	Status	Barcode
Book	St Aloysius Engineering Library	Information Science and Engineering	518 SCAN (Browse shelf(Opens below))	Available	SE000477

Total holds: 0

Numerical Mathmatical Analysis The book's object to set forth in a systematic manner and as clearly as possible the most important principles, methods and processes used for obtaining numerical results and also methods and means for estimating the accuracy of such results. The treatment of all topics has been made as elementary as was consistent with soundness and in some instances with detailed explanation as the book is meant to be understood with a minimum of effort on the part of the reader.
In this edition, the enlargement is made by the addition of Trapezoidal Rule, an additional method for finding the roots of numerical equations, and formulae and computing schedules for the numerical solution of simultaneous differential equations of the second order by the Runge-Kutta method.

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